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Multiple invariance cumulant ESPRIT for DOA estimation

机译:多不变性累积ESPRIT用于DOA估计

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摘要

In this paper, cumulant based direction of arrival (DOA) estimation using multiple invariances is proposed which results in Multiple Invariance Cumulant ESPRIT (MICE) algorithm. In all previous formulations of cumulant based ESPRIT, only one invariance is exploited for DOA estimation. The cumulant matrix (if chosen properly) inherits the multiple invariance property if multiple displacement invariances are present in the sensor array. DOA estimation can be improved by exploiting these invariances simultaneously. A subspace fitting based fitness function is developed which simultaneously incorporates these multiple invariances. MICE depends on the effective minimization of this fitness function. Newton's method based minimization of this fitness function leads to the cumulant counterpart of (second order) Multiple Invariance ESPRIT algorithm (MI ESPRIT). Genetic Algorithm based minimization of this fitness function has also been investigated and shown to have various advantages. Simulation results are presented to show the effectiveness of the proposed method.
机译:在本文中,提出了使用多不变性的基于累积量的到达方向(DOA)估计,从而得出了多不变累积量ESPRIT(MICE)算法。在所有以前的基于累积量的ESPRIT公式中,只有一个不变性可用于DOA估计。如果传感器阵列中存在多个位移不变性,则累积量矩阵(如果正确选择)将继承多重不变性属性。通过同时利用这些不变性可以改善DOA估计。开发了基于子空间拟合的适应度函数,该函数同时合并了这些多个不变性。 MICE取决于此适应功能的有效最小化。基于牛顿法的这种适应度函数的最小化导致了(二阶)多重不变性ESPRIT算法(MI ESPRIT)的累积对应物。还研究了基于遗传算法最小化该适应度函数的方法,并显示出各种优点。仿真结果表明了该方法的有效性。

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